摘要
In this paper,we study the existence and regularity of G-equivariantharmonic maps between surfaces with a finite group G(?)O(3)action.We discoverthat the energy level of compactness in the G-equivariant perturbed problems ishigher than that in general case.This implies the multiplicity of harmonic mapsfor some examples.
In this paper,we study the existence and regularity of G-equivariantharmonic maps between surfaces with a finite group G(?)O(3)action.We discoverthat the energy level of compactness in the G-equivariant perturbed problems ishigher than that in general case.This implies the multiplicity of harmonic mapsfor some examples.
基金
This research is partly supported by the National Natural Science Foundation of China